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Origin and Scale of Coordinate Systems in Satellite Geodesy

Published online by Cambridge University Press:  12 April 2016

J. B. Zieliński
J. B. Zieliński*
Affiliation:
Department of Planetary Geodesy, Space Research Centre, Polish Academy of Sciences, Warsaw, Poland

Abstract

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The center of mass of the Earth is commonly taken as origin for the coordinate systems used in satellite geodesy. In this paper the notion of the “geocenter” is discussed from the point of view of mechanics and geophysics. It is shown that processes in and above the crust have practically no impact on the position of the geocenter. It is possible however that motions of the inner core may cause variations of the geocenter of the order of 1 m. Nevertheless the geocenter is the best point for the origin of a coordinate system. Mather’s method of monitoring geocenter motion is discussed, and some other possibilities are mentioned. Concerning the scale problem, the role of the constant GM and time measurements in satellite net determinations are briefly discussed.

Type
Research Article
Information
International Astronomical Union Colloquium , Volume 56: Reference Coordinate Systems for Earth Dynamics , August 1980 , pp. 239 - 250
Copyright
Copyright © Reidel 1981

References

Anderson, E.G., Rizos, C., and Mather, R.S.:1975. Unisurv G, 23, 23.Google Scholar
Barta, G.: 1974. Satellite Geodesy and the International Structure of the Earth. Space Research, XIV. Akad. Verlag, Berlin.Google Scholar
Bursa, M:1974. Proc. IAU Colloquium No. 26 on Reference Coordinate Systems in Earth Dynamics, Torun, Poland, 133.Google Scholar
Domaradzki, S., and Zielinski, J.B.:1979. Artificial Satellite, 14, 19.Google Scholar
Gaposchkin, E.M.:1973. Smithsonian Standard Earth III. Smithsonian Astrophysical Observatory, Cambridge, Massachusetts, Special Report No. 353.Google Scholar
Grafarend, E.W., Mueller, I.I., Papo, H.B., and Richter, B:1979. Investigations on the Hierarchy of Reference Frames in Geodesy and Geodynamics. Ohio State University, Dept. of Geodetic Sciences, Columbus, Ohio, Report No. 289.Google Scholar
Groten, E.:1974. Proc. IAU Colloquium No. 26 on Reference Coordinate Systems in Earth Dynamics, Torun, Poland, 247.Google Scholar
Groten, E.: 1978. The present (1977) State of the Art in Gravimetry Proc. European Workshop on Space Oceanography, Navigation and Geodynamics, Schloss Elmau, DBR.Google Scholar
Heiskanen, W.A., and Moritz, H.: 1967. Physical Geodesy, Freeman, W.H., San Francisco, California.Google Scholar
Hothem, L.D.:1979, Proc. 2nd Int. Geodetic Symp. on Satellite Dop-pler Positioning, Austin, Texas.Google Scholar
Langley, R.B., Cannon, W.H., Petrachenko, W.T., and Kouba, J.: 1979. Proc. 2nd Int. Geodetic Symp. on Satellite Doppler Positioning, Austin, Texas.Google Scholar
Mather, R.S., Masters, E.G., and Coleman, R.: 1977. Unisurv G, 26, 1.Google Scholar
Moritz, H.: 1974. Proc. IAU Colloquium No. 26 on Reference Coordinate Systems in Earth Dynamics, Torun, Poland, 161.Google Scholar
Moritz, H.:1979a. Ohio State University, Dept. of Geodetic Sciences, Columbus, Ohio, Report No. 294.Google Scholar
Moritz, H.:1979b. Report of Special Study Group No. 5.39, Int. Assoc. Geodesy, submitted to XVII General Assembly of Int. Union of Geodesy and Geophysics, Canberra, Australia.Google Scholar
Munk, W.H., and MacDonald, G.J.F:1960, The Rotation of the Earth, Cambridge University Press.Google Scholar
Stacey, F.D.:1977. Physics of the Earth, 2nd ed., Wiley, J..Google Scholar
Stolz, A.:1976. Geophys. J. R. Astr. Soc., 44, 19.CrossRefGoogle Scholar
Suslov, G.K.: 1946. Theoreticheskaia Mechanika, Gostechizdat, Moscow, U.S.S.R. Google Scholar
Teisseyre, R.: 1979. Acza Geophysica Polonica, 27, 369.Google Scholar
Zieliński, J.B.: 1968. Application of the Radius Vector of Artificial Satellites as Length Measure for Geodetic Purposes. Politechnika Warszawska, Prace Naukowe, Geodezja, 1, 7.Google Scholar